Activity
From 27 Feb 2015 to 28 Mar 2015
28 Mar 2015
- 09:18 Slug #675: Matrix determinant over multivariate poly ring
- In my specific instance the direct algorithm (as alternating sum of products) would be best.
The problem with mult... - 09:16 Slug #675 (In Progress): Matrix determinant over multivariate poly ring
- CoCoA can be too slow and require too much RAM for computing determinant of a matrix of multivariate polynomials.
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26 Mar 2015
- 11:53 Bug #15: Adjoint of a non-invertible matrix
- I am planning to implement a direct algorithm: each entry in the @adj@ is just a determinant, and each determinant is...
25 Mar 2015
- 15:59 Bug #15: Adjoint of a non-invertible matrix
- Even @AdjByDetOfMinors@ takes too long for a 6x6 matrix of distinct indets. Why?
*2015-03-26 NOTE* I think the prob... - 15:22 Bug #15: Adjoint of a non-invertible matrix
- @adj@ is a very simple function: it chooses between @AdjByDetOfMinors@ and @AdjByInverse@.
What do you think @AdjB... - 14:52 Bug #15 (In Progress): Adjoint of a non-invertible matrix
- I do not recall when, but @adj@ has aleady been added to CoCoALib.
It has a *VERY BAD SLUG*: even after several mi...
04 Mar 2015
- 20:08 Feature #667: factor: multivariate + finite characteristic
- Factorizing in @F_q[x]@ is largely the same as factorizing in @F_p[x]@; the algorithm is essentially the same (but co...
- 16:45 Feature #667: factor: multivariate + finite characteristic
- John Abbott wrote:
> The squarefree decomposition is the normal first step, but there are other problematic steps (_... - 13:31 Feature #667: factor: multivariate + finite characteristic
- The squarefree decomposition is the normal first step, but there are other problematic steps (_e.g._ mapping down to ...
02 Mar 2015
- 11:23 Feature #667 (New): factor: multivariate + finite characteristic
- (if I remember well)
The problem about factorizing a multivariate polynomial in finite characteristic was just the s...
27 Feb 2015
- 13:36 Bug #666 (In Progress): RatReconstructByLattice fails in some simple cases
- I now think that the problem may really be imprecise documentation.
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